S. Litvinov

activity

20062025

most citedPointwise ergodic theorems in symmetric spaces of measurable functions

6 citations · 11 across the 17 of their papers we have counts for

collaborators

Showing 2020Show all

4 papers · 1 filter

math.OA2020

Almost Uniform Convergence in Noncommutative Dunford-Schwartz Ergodic Theorem for $p > 1$

Semyon Litvinov

We prove that the ergodic Ces\' aro averages generated by a positive Dunford-Schwartz operator in a noncommutative space $L^{p} (M, τ)$ , $1 < p < \infty$ , converge almost uniforml…

math.FA2020

Noncommutative almost uniform Wiener-Wintner ergodic theorem

Vladimir Chilin, Semyon Litvinov

Almost uniform version of noncommutative Wiener-Wintner ergodic theorem and its extension to Besicovitch weights are proved.

math.OA2020

On individual ergodic theorems for semifinite von Neumann algebras

Vladimir Chilin, Semyon Litvinov

It is known that, for a positive Dunford-Schwartz operator in a noncommutative $L^{p}$ -space, $1 \leq p < \infty$ , or, more generally, in a noncommutative Orlicz space with order contin…

math.FA2020

Almost uniform convergence in Wiener-Wintner ergodic theorem

Vladimir Chilin, Semyon Litvinov

We extend almost everywhere convergence in Wiener-Wintner ergodic theorem for $σ$ -finite measure to a generally stronger almost uniform convergence and present a larger, universal,…

Almost Uniform Convergence in Noncommutative Dunford-Schwartz Ergodic Theorem for p>1

Noncommutative almost uniform Wiener-Wintner ergodic theorem

On individual ergodic theorems for semifinite von Neumann algebras

Almost uniform convergence in Wiener-Wintner ergodic theorem

Almost Uniform Convergence in Noncommutative Dunford-Schwartz Ergodic Theorem for $p > 1$